Ring spectra which are Thom complexes

For our purposes a ring spectrum E is a spectrum with a map E/ E E and a unit i:SE such that the following diagrams commute up to homotopy:

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	Year	Citations
On the Non-Existence of Elements of Hopf Invariant One J. F. Adams Annals of Mathematics Hopf AlgebraHopf Invariant OneTopological Invariant	1960	990
A new infinite family in 2π∗S Mark Mahowald Topology Spectral TheoryGeometry Of NumberNew Infinite FamilyAnalytic Number TheoryTheta Function	1977	134
On the Stable Decomposition of Ω 2 S r+2 Edgar H. Brown, Franklin P. Peterson Transactions of the American Mathematical Society Real Algebraic GeometryStable DecompositionGeometry Of Number	1978	21
On the Structure of $H^*(BSF; Z_p)$. Franklin P. Peterson, Hirosi Toda Kyoto journal of mathematics Conformal Field Theory	1967	16
K(Z/2) as a Thom Spectrum Stewart Priddy Proceedings of the American Mathematical Society Coxeter GroupSchubert CalculusThom SpectrumPhysicsDyer-lashof Operations	1978	12

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